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Russel-Research-Method-in-Anthropology

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Scales and Scal<strong>in</strong>g 335<br />

TABLE 12.7<br />

The Data for the Interim Correlation<br />

Person Total Score Item 1 Item 2 Item 3 . . Item 50<br />

1 x x x x . . x<br />

2 x x x x . . x<br />

3 x x x x . . x<br />

. . . . . . . .<br />

. . . . . . . .<br />

N x x x x . . x<br />

With 50 items, the total score gives you an idea of where each person stands<br />

on the concept you’re try<strong>in</strong>g to measure. If the <strong>in</strong>teritem correlation were perfect,<br />

then every item would be contribut<strong>in</strong>g equally to our understand<strong>in</strong>g of<br />

where each respondent stands. Of course, some items do better than others.<br />

The ones that don’t contribute a lot will correlate poorly with the total score<br />

for each person. Keep the items that have the highest correlation with the total<br />

scores.<br />

You can use any statistical analysis package to f<strong>in</strong>d the <strong>in</strong>teritem correlations,<br />

Cronbach’s alpha, and the item-total correlations for a set of prelim<strong>in</strong>ary<br />

scale items. Your goal is to get rid of items that detract from a high <strong>in</strong>teritem<br />

correlation and to keep the alpha coefficient above 0.80. (For an excellent stepby-step<br />

explanation of item analysis, see Spector 1992:43–46.)<br />

Test<strong>in</strong>g for Unidimensionality with Factor Analysis<br />

Factor analysis is a technique for data reduction. If you have 30 items <strong>in</strong> a<br />

pool of potential scale items, and responses from a sample of people to those<br />

pool items, factor analysis lets you reduce the 30 items to a smaller set—say,<br />

5 or 6. Each item is given a score, called its factor load<strong>in</strong>g. This tells you<br />

how much each item ‘‘belongs’’ to each of the underly<strong>in</strong>g factors. (See chapter<br />

21 for a brief <strong>in</strong>troduction to factor analysis and Comrey [1992] for more coverage.)<br />

If a scale is unidimensional, there will be a s<strong>in</strong>gle, overwhelm<strong>in</strong>g factor that<br />

underlies all the variables (items) and all the items will ‘‘load high’’ on that<br />

s<strong>in</strong>gle factor. If a scale is multidimensional, then there will be a series of factors<br />

that underlie sets of variables. Scale developers get a large pool of potential<br />

scale items (at least 40) and ask a lot of people (at least 200) to respond<br />

to the items. Then they run the factor analysis and select those items that load

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